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KHSgeometryfinal
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Chapter 1.1
Chapter 1.2
Chapter 1.3
Chapter 1.5
Chapter 1.6
Chapter 2.1
Chapter 2.2
Chapter 2.3
Chapter 2.4
Chapter 2.5
Chapter 3.1
Chapter 3.2
Chapter 3.3
Chapter 3.4
Chapter 3.5
Chapter 3.6
Chapter 3.7
Chapter 3.8
Chapter 4.1
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When sketching the graph of a new type of equation, it is often helpfulto locate the intercepts.
To find an equation for a circle given the center = (3,12) and radius = 5
(x-3)^2 + (y-12)^2 = 5^2
to find any point on a circle thats not on the x or y axis use the equation:
x^2+y^=r^2
Center (0,0), radius 9
x square 2 + y square 2 = 81
Center (1,3), radius 4
(x+1) square 2 + (y +3) square 2 = 16
Examples:
Find the center and ratio of each circle:
25. x^2+y^2=100 answer: (0,0) R=10
27.x^2 + y^2=101 answer:(0,0) R=the square root of 101
29. x^2 + (y-3)^2=4 answer: (0,3) R=2
31.y^2+(x+3)^2=49 answer:(-3,0) R=7
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To find an equation for a circle given the center = (3,12) and radius = 5
(x-3)^2 + (y-12)^2 = 5^2
to find any point on a circle thats not on the x or y axis use the equation:
x^2+y^=r^2
Center (0,0), radius 9
x square 2 + y square 2 = 81
Center (1,3), radius 4
(x+1) square 2 + (y +3) square 2 = 16
Examples:
Find the center and ratio of each circle:
25. x^2+y^2=100 answer: (0,0) R=10
27.x^2 + y^2=101 answer:(0,0) R=the square root of 101
29. x^2 + (y-3)^2=4 answer: (0,3) R=2
31.y^2+(x+3)^2=49 answer:(-3,0) R=7